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A. Schikorra

68 papers hereh-index 211.5k citations91 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • sole author16
  • first author7
  • middle author9
  • last author36

Across the 68 of 68 papers where every author was matched, so the position is known.

fields
  • math.AP59
  • math.GT3
  • math.MG2
  • math.CA1
  • math.DG1
  • math.FA1
same name
  • A. Schikorra — 4 papers, h 3

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
20082026
most citedRegularity of n/2-harmonic maps into spheres

66 citations · 691 across the 59 of their papers we have counts for

collaborators
Showing 2014Show all

4 papers · 1 filter

math.FA2014★ 35 cited

An L1-type estimate for Riesz potentials

Armin Schikorra, Daniel Spector, Jean Van Schaftingen

In this paper we establish new L1-type estimates for the classical Riesz potentials of order α∈(0,N): \[ \|I_αu\|_{L^{N/(N-α)}(\mathbb{R}^N)} \leq C \|Ru\|_{L^1(\mathbb{R}…

math.MG2014★ 16 cited

A notion of nonpositive curvature for general metric spaces

Miroslav Bačák, Bobo Hua, Jürgen Jost +2

We introduce a new definition of nonpositive curvature in metric spaces and study its relationship to the existing notions of nonpositive curvature in comparison geometry. The main…

math.AP2014

Lp-gradient harmonic maps into spheres and SO(N)

Armin Schikorra

We consider critical points of the energy E(v):=∫Rn​∣∇sv∣sn​, where v maps locally into the sphere or SO(N), and $\nabla^s = (\partial_1^s…

math.AP2014★ 26 cited

Integro-differential harmonic maps into spheres

Armin Schikorra

We introduce (integro-differential) harmonic maps into spheres, which are defined as critical points of the Besov-Slobodeckij energy $\int\limits_Ω\int\limits_Ω \frac{|v(x)-v(y)|^{…

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